In this paper we consider the problems of the existence, the uniqueness and the qualitative properties (symmetry) of the minima to a minimization problem in the calculus of variations
We consider the basic problem of the Calculus of variations of minimizing an integral functional amo...
This paper concerns minimization problems from Calculus of Variations depending on the gradient and ...
We obtain the existence of radially symmetric and decreasing solutions to a general class of quasi-...
In this paper we consider the problems of the existence, the uniqueness and the qualitative properti...
We prove a theorem for the existence of solutions to a variational problem, under assumptions that d...
Die Existenz und Symmetrie von Minimierern eines nichtkonvexen Variationsproblems mit Radialsymmetri...
We prove existence of radially symmetric solutions and validity of Euler– Lagrange necessary conditi...
AbstractWe study a minimization problem in the space W1,10(BR) where BR is the ball of radius R with...
We get the existence of special minimizing sequences for functional of the calculus of variations ha...
We prove existence and partial regularity of minimizers of certain functionals in the calculus of va...
We investigate the symmetry properties of several radially symmetric minimization problems. The mini...
In a previous paper we have considered the functional V(u) = 1/2 ∫ℝN | grad u(x)|2 dx + ∫ℝN F(u(x))d...
We are concerned with the problem of existence, uniqueness and qualitative properties of solutions...
summary:We discuss variational problems on two-dimensional domains with energy densities of linear g...
The aim of this paper is to introduce the new notion of quasi-minima (Q-minima) of regular functiona...
We consider the basic problem of the Calculus of variations of minimizing an integral functional amo...
This paper concerns minimization problems from Calculus of Variations depending on the gradient and ...
We obtain the existence of radially symmetric and decreasing solutions to a general class of quasi-...
In this paper we consider the problems of the existence, the uniqueness and the qualitative properti...
We prove a theorem for the existence of solutions to a variational problem, under assumptions that d...
Die Existenz und Symmetrie von Minimierern eines nichtkonvexen Variationsproblems mit Radialsymmetri...
We prove existence of radially symmetric solutions and validity of Euler– Lagrange necessary conditi...
AbstractWe study a minimization problem in the space W1,10(BR) where BR is the ball of radius R with...
We get the existence of special minimizing sequences for functional of the calculus of variations ha...
We prove existence and partial regularity of minimizers of certain functionals in the calculus of va...
We investigate the symmetry properties of several radially symmetric minimization problems. The mini...
In a previous paper we have considered the functional V(u) = 1/2 ∫ℝN | grad u(x)|2 dx + ∫ℝN F(u(x))d...
We are concerned with the problem of existence, uniqueness and qualitative properties of solutions...
summary:We discuss variational problems on two-dimensional domains with energy densities of linear g...
The aim of this paper is to introduce the new notion of quasi-minima (Q-minima) of regular functiona...
We consider the basic problem of the Calculus of variations of minimizing an integral functional amo...
This paper concerns minimization problems from Calculus of Variations depending on the gradient and ...
We obtain the existence of radially symmetric and decreasing solutions to a general class of quasi-...